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Additive Combinatorics.
~
Vu, Van H.
Additive Combinatorics.
Record Type:
Electronic resources : Monograph/item
Title/Author:
Additive Combinatorics./
Author:
Tao, Terence.
other author:
Vu, Van H.
Published:
Leiden :Cambridge University Press, : 2006.,
Description:
532 p.
Subject:
Combinatorial analysis. -
Online resource:
Click here to view book
ISBN:
9780511755149 (electronic bk.)
Additive Combinatorics.
Tao, Terence.
Additive Combinatorics.
[electronic resource]. - Leiden :Cambridge University Press,2006. - 532 p.
Cover; Half-title; Series-title; Title; Copyright; Contents; Prolouge; 1 The probabilistic method; 2 Sum set estimates; Chapter 3 Additive geometry; 4 Fourier-analytic methods; Chapter 5 Inverse sum set theorems; 6 Graph-theoretic methods; Chapter 7 The Littlewood–Offord problem; Chapter 8 Incidence geometry; Chapter 9 Algebraic methods; Chapter 10 Szemeredi’s theorem for k = 3; Chapter 11 Szemeredi’s theorem for k > 3; Chapter 12 Long arithmetic progressions in sum sets; Bibliography; Index
For the first time, the many different tools from different fields that are used in additive combinatorics are brought together in a self-contained and systematic manner. This graduate level textbook will quickly allow students and researchers easy entry into the fascinating field of additive combinatorics.
Electronic reproduction.
Available via World Wide Web.
Mode of access: World Wide Web.
ISBN: 9780511755149 (electronic bk.)Subjects--Topical Terms:
134411
Combinatorial analysis.
Index Terms--Genre/Form:
96803
Electronic books.
LC Class. No.: QA164 .T36 2006eb
Dewey Class. No.: 511.6
Additive Combinatorics.
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Additive Combinatorics.
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[electronic resource].
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2006.
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Cambridge University Press,
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532 p.
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Cover; Half-title; Series-title; Title; Copyright; Contents; Prolouge; 1 The probabilistic method; 2 Sum set estimates; Chapter 3 Additive geometry; 4 Fourier-analytic methods; Chapter 5 Inverse sum set theorems; 6 Graph-theoretic methods; Chapter 7 The Littlewood–Offord problem; Chapter 8 Incidence geometry; Chapter 9 Algebraic methods; Chapter 10 Szemeredi’s theorem for k = 3; Chapter 11 Szemeredi’s theorem for k > 3; Chapter 12 Long arithmetic progressions in sum sets; Bibliography; Index
520
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For the first time, the many different tools from different fields that are used in additive combinatorics are brought together in a self-contained and systematic manner. This graduate level textbook will quickly allow students and researchers easy entry into the fascinating field of additive combinatorics.
533
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Electronic reproduction.
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Available via World Wide Web.
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Mode of access: World Wide Web.
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Combinatorial analysis.
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Click here to view book
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http://ebooks.cambridge.org/ebook.jsf?bid=CBO9780511755149#
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